Beyond GGA Total Energies for Solids and Surfaces
DFT has been the working horse of materials simulation with electronic structure techniques. Generally, predictions about the properties of materials are made with “standard” GGA functionals and the vast majority of studies focus on zero Kelvin total energies. This approach has been useful and has considerably deepened understanding of solids (and surfaces); it has e.g. been the cornerstone of what may become the computational materials discovery revolution. However, for many materials and physical phenomena this approach is inadequate because the electronic structure is not correctly described by the DFT functionals used and/or thermal and quantum effects are important. This special topic will look at work that goes beyond standard DFT total energies with better quality electronic structure methods (higher rung xc functionals, quantum chemistry methods, many body, stochastic methods, etc. ) and appropriate treatment of thermal and quantum effects. A hierarchy of methods, including machine-learning approaches, will also open the way to more extensive sampling of chemical space.
Topics covered include, but are not limited to:
- Advanced electronic structure techniques
- Many body electronic structure methods
- Stochastic methods
- Quantum chemistry
- Density functional theory
- Path integral methods
Guest Editors
Andrea Zen, University of Naples Federico II
Andreas Grüneis, Vienna University of Technology
Dario Alfe, University College London
Mariana Rossi, Max Planck for Structure and Dynamics of Matter
JCP Editors
Angelos Michaelides, University of Cambridge
David Manolopoulos, University of Oxford
Michele Ceriotti, École Polytechnique Fédérale de Lausanne
Todd Martinez, Stanford University
David Reichman, Columbia University
David Sherrill, Georgia Institute of Technology
More information:
Please note that papers will be published as normal when they are ready in a regular issue of the journal and will populate on a virtual collection page within a few days of publication. Inclusion in the collection will not cause delay in publication.